Statistical Inference for Valued-Edge Networks: Generalized Exponential Random Graph Models
Bruce A. Desmarais, Skyler J. Cranmer

TL;DR
This paper introduces generalized exponential random graph models that enable statistical analysis of networks with valued edges, expanding the applicability of ERGMs to a broader range of relational data.
Contribution
It develops a new class of ERGMs capable of modeling valued-edge networks, overcoming previous limitations of binary-edge models.
Findings
Enables analysis of networks with weighted edges
Expands ERGM applicability to diverse relational data
Provides a flexible modeling framework for valued networks
Abstract
Across the sciences, the statistical analysis of networks is central to the production of knowledge on relational phenomena. Because of their ability to model the structural generation of networks, exponential random graph models are a ubiquitous means of analysis. However, they are limited by an inability to model networks with valued edges. We solve this problem by introducing a class of generalized exponential random graph models capable of modeling networks whose edges are valued, thus greatly expanding the scope of networks applied researchers can subject to statistical analysis.
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